Bound Entanglement and Teleportation
arXiv:quant-ph/9807069 · doi:10.1103/PhysRevA.59.137
Abstract
Recently M. Horodecki, P. Horodecki and R. Horodecki have introduced a set of density matrices of two spin-1 particles from which it is not possible to distill any maximally entangled states, even though the density matrices are entangled. Thus these density matrices do not allow reliable teleportation. However it might nevertheless be the case that these states can be used for teleportation, not reliably, but still with fidelity greater than that which may be achieved with a classical scheme. We show that, at least for some of these density matrices, teleportation cannot be achieved with better than classical fidelity.
3 pages, RevTeX
References in corpus (3)
Cited by in corpus (12)
- On the volume of the set of mixed entangled states II
- Local environment can enhance fidelity of quantum teleportation
- Distributed quantum dense coding
- Binding entanglement channels
- Remote information concentration by GHZ state and by bound entangled state
- Disentangling Nonlocality and Teleportation
- Bell Theorem for Nonclassical Part of Quantum Teleportation Process
- The operational advantages provided by non-classical teleportation
- Significance of Fidelity Deviation in Continuous Variable Teleportation
- Bipartite Bound Entanglement
- SU(N) x S_{m}-Invariant Eigenspaces of N^{m} x N^{m} Mean Density Matrices
- A cloned qutrit and its utility in information processing tasks